does not vanish.
By Krichever's theory [1]} the following function \(\Psi (x;z)\)  defines an adjoint wave function [2]},
\(\Psi (x;z)=\frac{z^{g-m_0}\theta _0 \theta \big (\Gamma x+\int _{\infty _+}^p {\rm d}{v}+e\,|\,\Omega \big )}{\theta \big (\int _{\infty _+}^p {\rm d}{v}+e\,|\,\Omega \big )\theta (\Gamma x+e\,|\,\Omega )}\exp \left(-\sum _{i=1}^\infty \int ^p {\rm d}\tilde{r}_i\right),\) 
